AbstractWe consider weighted graphs, where the edge weights are positive definite matrices. The eigenvalues of a graph are the eigenvalues of its adjacency matrix. We obtain an upper bound on the spectral radius of the adjacency matrix and characterize graphs for which the bound is attained
AbstractThe spectrum of weighted graphs are often used to solve the problems in the design of networ...
AbstractThe spectral radius of a graph is the largest eigenvalue of adjacency matrix of the graph an...
AbstractLet G be a simple connected graph with n vertices and m edges. Let δ(G)=δ be the minimum deg...
WOS: 000298293200050Let us consider weighted graphs, where the weights of the edges are positive def...
WOS: 000298293200050Let us consider weighted graphs, where the weights of the edges are positive def...
Let G be simple, connected weighted graphs, where the edge weights are positive definite matrices. I...
We consider weighted graphs, where the edge weights are positive definite matrices. The eigenvalues ...
We consider weighted graphs, where the edge weights are positive definite matrices. The eigenvalues ...
AbstractWe consider weighted graphs, where the edge weights are positive definite matrices. The eige...
We consider weighted graphs, where the edge weights are positive definite matrices. The eigenvalues ...
AbstractWe consider weighted graphs, where the edge weights are positive definite matrices. In this ...
WOS: 000298293200050Let us consider weighted graphs, where the weights of the edges are positive def...
AbstractLet G be a simple connected graph with n vertices, m edges and degree sequence: d1⩾d2⩾⋯⩾dn. ...
AbstractWe consider weighted graphs, where the edge weights are positive definite matrices. In this ...
AbstractThe eigenvalues of a graph are the eigenvalues of its adjacency matrix. This paper presents ...
AbstractThe spectrum of weighted graphs are often used to solve the problems in the design of networ...
AbstractThe spectral radius of a graph is the largest eigenvalue of adjacency matrix of the graph an...
AbstractLet G be a simple connected graph with n vertices and m edges. Let δ(G)=δ be the minimum deg...
WOS: 000298293200050Let us consider weighted graphs, where the weights of the edges are positive def...
WOS: 000298293200050Let us consider weighted graphs, where the weights of the edges are positive def...
Let G be simple, connected weighted graphs, where the edge weights are positive definite matrices. I...
We consider weighted graphs, where the edge weights are positive definite matrices. The eigenvalues ...
We consider weighted graphs, where the edge weights are positive definite matrices. The eigenvalues ...
AbstractWe consider weighted graphs, where the edge weights are positive definite matrices. The eige...
We consider weighted graphs, where the edge weights are positive definite matrices. The eigenvalues ...
AbstractWe consider weighted graphs, where the edge weights are positive definite matrices. In this ...
WOS: 000298293200050Let us consider weighted graphs, where the weights of the edges are positive def...
AbstractLet G be a simple connected graph with n vertices, m edges and degree sequence: d1⩾d2⩾⋯⩾dn. ...
AbstractWe consider weighted graphs, where the edge weights are positive definite matrices. In this ...
AbstractThe eigenvalues of a graph are the eigenvalues of its adjacency matrix. This paper presents ...
AbstractThe spectrum of weighted graphs are often used to solve the problems in the design of networ...
AbstractThe spectral radius of a graph is the largest eigenvalue of adjacency matrix of the graph an...
AbstractLet G be a simple connected graph with n vertices and m edges. Let δ(G)=δ be the minimum deg...
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